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Can anyone please help me?! I WILL MEDAL!!
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hint: a function, connects one value \(x_0\) to another value \(y_0=f(x_0)\), such that, for a fixed value of \(x_0\) there is \(one\) and only \(one\) value of \(y_0=f(x_0)\)
My best guess on the answer is C. because you can't have 2 of the same domain, right?
That's right!! for example, if we have these ordered pairs: \[\Large \left( { - 2,5} \right)\quad \left( { - 2, - 9} \right)\] we have \(not\) a function, since number \(2\) is connected to the number 5 the first time and to the number 9 the second time, and it is against the definition of a function
Awesome! Thank you!!
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